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1. Do the problem "Tables and Seats" in this topic. As you work on the problem, see if you can arrive at your solution from several different approaches. Upload your completed solution and methods.
2.Reflect on the aspects of algebraic thinking you discovered in the problem that were applicable to your problem-solving strategies. What algebraic thinking did you engage in when solving this problem? ( at least 200 words)
Attachment:- tablesandseats.zip
Explain how you could use your graph to ?nd the number of kilometres that the car could travel on average for £12. Construct a formula for the cost in pounds, C, of travelling x kilometres.
Multiply the numbers.
Some types of worms have a remarkable ability to live without moisture. The following table from one study shows the number of worms surviving after x days without moisture.
What is his approximate body mass index? Find an inequality describing all weights W that Francis can have and be in the low risk category.
Discuss the general shape and location of each of your graphs and state the domain and range for each of your equations. Write them in interval notation.
Please solve in lowest terms with parenthesis if necessary:
Why are there usually two solutions in quadratic equations? Under what situation would one or more solutions of a rational equation be unacceptable?
Let G be a finite group which has exactly 8 Sylow 7-subgroups. Show that there exists a normal subgroup N of G such that the index [G:N] is divisible by 56 but not by 49 ??
in the equation for a regression line the slope is theselect onea. z score of the amount that y is predicted to
Find the stable range of gains. Using MATLAB, plot: Bode plot (gain margin, phase margin). Nyquist plot (gain margin, phase margin). Root Locus.
A box whose volumeis 80cubic cm has length,width,height in the ratio 1:2:5 if each of the length,width,height is increased by 2cm how many cubic centimeters will the volume be increased?
1. Find all the zeros of the polynomial function and write the polynomial as a product of its leading coefficient and its linear factors. (Hint: First determine the rational zeros.)P(x) = 5x^4-x^3-10x^2+22x-4
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